Les deux révisions précédentesRévision précédenteProchaine révision | Révision précédenteProchaine révisionLes deux révisions suivantes |
en:recherche [2022/01/24 15:51] – pardoux | en:recherche [2022/06/30 11:47] – pardoux |
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[155] Conditional propagation of chaos in a spatial stochastic epidemic model with common noise, with M.Hauray and Y.V. Vuong, | [155] Conditional propagation of chaos in a spatial stochastic epidemic model with common noise, with M.Hauray and Y.V. Vuong, |
//Stochastic and Partial Differential Equations//, to appear. | //Stochastic and Partial Differential Equations//, arXiv:2111.0273, to appear. |
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[154] Metastability between the clicks of the Müller ratchet, with M. Mariani and A. Velleret. arXiv:2007.14715 (2021) | [154] Metastability between the clicks of the Müller ratchet, with M. Mariani and A. Velleret. arXiv:2007.14715, 2021. |
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[153] {{ :en:survey_forien-pang-pardoux2021.pdf |Recent advances in epidemic modeling : non Markov stochastic models and their scaling limits}}, with R. Forien and G. Pang, submitted. | [153] {{ :en:survey_forien-pang-pardoux2021.pdf |Recent advances in epidemic modeling : non Markov stochastic models and their scaling limits}}, with R. Forien and G. Pang, submitted. |
[151] {{ :en:fclt-vi-arxiv.pdf |Functional central limit theorems for epidemic models with varying infectivity}}, with G. Pang, submitted. | [151] {{ :en:fclt-vi-arxiv.pdf |Functional central limit theorems for epidemic models with varying infectivity}}, with G. Pang, submitted. |
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[150] {{ :fr:bep.pdf |A Spatial Stochastic Epidemic Model: Law of Large Numbers and Central Limit Theorem}}, with S. Bowong and A. Emakoua, //Stochastic and Partial Differential Equations//, to appear. | [150] {{ :fr:bep.pdf |A Spatial Stochastic Epidemic Model: Law of Large Numbers and Central Limit Theorem}}, with S. Bowong and A. Emakoua, //Stoch. PDE : Anal. Comp.//, to appear, 2022, https://doi.org/10.1007/s40072-021-00221-x. |
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[149] {{ :en:rsos.202327.pdf |Estimating the state of the Covid-19 epidemic in France using a non-Markovian model}}, with R. Forien and G. Pang, // R. Soc. Open Sci.// **8**:202327, 2021. | [149] {{ :en:rsos.202327.pdf |Estimating the state of the Covid-19 epidemic in France using a non-Markovian model}}, with R. Forien and G. Pang, // R. Soc. Open Sci.// **8**:202327, 2021. |
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[148] {{ :en:varying_infectivity-siam-final.pdf |Epidemic models with varying infectivity}}, with R. Forien and G. Pang, //SIAM J. Applied Math.//, to appear. | [148] {{ :en:varying_infectivity-siam-final.pdf |Epidemic models with varying infectivity}}, with R. Forien and G. Pang, //SIAM J. Applied Math.//, **81**, pp. 1893-1930, 2021. |
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[147] {{ :en:multipatch_arxiv_may21.pdf |Multi-patch epidemic models with general infectious periods}}, with G. Pang, submitted. | [147] {{ :en:multipatch_arxiv_may21.pdf |Multi-patch epidemic models with general infectious periods}}, with G. Pang, submitted. |
[146] {{ :en:funct_limit_theorem_gp-ep_arxiv.pdf |Functional limit theorems for non-Markovian epidemic models}}, with G. Pang, //Annals of Applied Probability//, to appear. | [146] {{ :en:funct_limit_theorem_gp-ep_arxiv.pdf |Functional limit theorems for non-Markovian epidemic models}}, with G. Pang, //Annals of Applied Probability//, to appear. |
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[145] {{ :drame-pardoux_tims_final.pdf |Approximation of the height process of a continuous state branching process with interaction}}, with I. Dramé, //Theor. Probability and Math. Statist.//, to appear. | [145] {{ :drame-pardoux_tims_final.pdf |Approximation of the height process of a continuous state branching process with interaction}}, with I. Dramé, //Theor. Probability and Math. Statist.// **103**, pp. 3-39, 2020. |
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[144] {{ :en:hairer-pardoux2021_article_fluctuationsaroundahomogenised.pdf |Fluctuations around a homogenized semilinear random PDE}}, with M. Hairer, //Archive for Rational Mechanics and Analysis// ** 239**, pp. 151-217, 2021. | [144] {{ :en:hairer-pardoux2021_article_fluctuationsaroundahomogenised.pdf |Fluctuations around a homogenized semilinear random PDE}}, with M. Hairer, //Archive for Rational Mechanics and Analysis// ** 239**, pp. 151-217, 2021. |
[141] {{ :en:epardoux_cimom18_revised.pdf |Deviations from the law of large numbers, and extinction of an endemic disease}}, in //Mathematical modeling of random and deterministic phenomena//, Manou--Abi, S.M., Dabo--Niang, S., Salone, J.J. eds., pp. 3--30, ISTE and Wiley, 2020. | [141] {{ :en:epardoux_cimom18_revised.pdf |Deviations from the law of large numbers, and extinction of an endemic disease}}, in //Mathematical modeling of random and deterministic phenomena//, Manou--Abi, S.M., Dabo--Niang, S., Salone, J.J. eds., pp. 3--30, ISTE and Wiley, 2020. |
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[140] {{ :en:lpw_jotp_published.pdf |The height process of a continuous state branching process with interaction}}, with Z. Li and A. Wakolbinger, // J Theor Probab // (2020). https://doi.org/10.1007/s10959-020-01054-5 | [140] The height process of a continuous state branching process with interaction, with Z. Li and A. Wakolbinger, // J Theor Probab // **35**, pp. 142--185, 2022. |
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[139] {{ ::aihp1807-002ra0.pdf |Extinction time and the total mass of the continuous state branching processes with competition}}, with Vi Le, //Stochastics// **92**, pp. 852-875, 2020. | [139] {{ ::aihp1807-002ra0.pdf |Extinction time and the total mass of the continuous state branching processes with competition}}, with Vi Le, //Stochastics// **92**, pp. 852-875, 2020. |
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[138] {{ ::modesteetiennetenanlln.pdf |A SIR model on a refining spatial grid I - Law of Large Numbers}}, with Modeste N'zi and Ténan Yeo, //Applied Math. & Optimization// **83**, pp. 1153-1189, 2021. | [138] A SIR model on a refining spatial grid I - Law of Large Numbers, with Modeste N'zi and Ténan Yeo, //Applied Math. & Optimization// **83**, pp. 1153-1189, 2021. |
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[137] {{ :en:rootparti.pdf |Stochastic epidemics in a homogeneous community}}, with Tom Britton, Part I of //Stochastic Epidemic Models with Inference//, T. Britton and E. Pardoux eds., Lecture Notes in Math. **2255**, pp. 1--120, Springer 2019. | [137] {{ :en:rootparti.pdf |Stochastic epidemics in a homogeneous community}}, with Tom Britton, Part I of //Stochastic Epidemic Models with Inference//, T. Britton and E. Pardoux eds., Lecture Notes in Math. **2255**, pp. 1--120, Springer 2019. |